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Chris N. Potts

Researcher at University of Southampton

Publications -  125
Citations -  10739

Chris N. Potts is an academic researcher from University of Southampton. The author has contributed to research in topics: Scheduling (computing) & Job shop scheduling. The author has an hindex of 52, co-authored 125 publications receiving 10073 citations. Previous affiliations of Chris N. Potts include Keele University.

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An adaptive branching rule for the permutation flow-shop problem

TL;DR: In this article, a branch-and-bound algorithm is presented for the permutation flow-shop problem, in which the objective is to minimize the maximum completion time, and a branching procedure is used in which jobs both at the beginning and at the end of the schedule have been fixed.
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Dynamic programming and decomposition approaches for the single machine total tardiness problem

TL;DR: General precedence constrained dynamic programming algorithms and special-purpose decomposition algorithms are presented and results for problems with up to 100 jobs are given.
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Single machine scheduling models with deterioration and learning: handling precedence constraints via priority generation

TL;DR: This work considers various single machine scheduling problems in which the processing time of a job depends either on its position in a processing sequence or on its start time, and shows that the objective function is priority-generating and therefore the corresponding scheduling problem under series-parallel precedence constraints is polynomially solvable.
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Lot streaming in three-stage production processes

TL;DR: This paper develops algorithms to minimize the makespan for a single job in three-stage production processes and proposes an algorithm which computes the minimum makespan in O(log s) time.
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An Iterated Local Search heuristic for the single machine total weighted tardiness scheduling problem with sequence-dependent setup times

TL;DR: In this article, an Iterated Local Search (ILS) heuristic was proposed to solve the single machine total weighted tardiness problem with sequence-dependent setup times (often known as problem ) where a given set of jobs to be sequenced on a single machine, where a setup time is required before each job that depends on both the preceding job and the job to be processed next.